4sin^(2)theta=3

solve : 2cos^2theta+4sin^2theta=3

Find the general solutions of the following equations: 4sin^2theta = 3

If sin theta, tan theta, cos theta are in G.P. then 4 sin^(2)theta-3 sin^(4)theta+sin^(6)theta=

If 4sin^(2)theta+2(sqrt(3)+1)cos theta=4+sqrt(3) then the general value of theta is

(3-4sin^(2)theta)/(cos^(2)theta)=3-tan^(2)theta

Prove that (3-4sin^(2)theta)/(cos^(2)theta)=3-tan^(2)theta

If sqrt3costheta=sintheta , then the value of (4sin^(2)theta-5costheta)/(3costheta+1) is:

|(4 sin^(2)theta, cos^(2) theta),(3 sec^(2)theta,cosec^(2)theta)|=

Possible value(s) of theta satisfying the equation 4sin^(2)theta+2(1+sqrt(3))sin theta+sqrt(3)=0 can be

" The smallest positive solution of the equation "2^(sin theta)*4^(sin^(2)theta)*8^(sin^(3)theta)*16^(sin^(4)theta)...oo=4" is equal to "